(edit: this post is completely wrong: i multiply the number of doubles by 2)
Let's focus on double since it's the most used factor:
[numberofthegame]: [number of doubles for the yellow player]y [number of doubles for the red player]r #[number of turns before the end of the game] ([color of Ze Monstah]){[estimated number of rolls for each player]}[sum of doubles]
163852413: 2y 4r #93 (r){30.6}6
163842398: 3y 4r #90 (y){29.1}7
163760484: 5y 2r #78 (r){24.9}7
163750180: 4y 5r #102 (y){32.6}9
163749910: 2y 3r #82 (y){27.1}5
163733497: 6y 4r #79 (r){23.9}10
163731807: 1y 2r #40 (y){13}3
163737793: 3y 3r #77 (y){24.9}6
163730921: 3y 1r #56 (y){18.3}4
163729488: 5y 4r #89 (r){28}9
So here the probability to do that number of double or more with this number of rolls:
25, 10, 4, 4, 29, 0 (0.3), 16, 11, 17, 1
Since the last time I checked your profile, you did exactly 170 games.
That should make any unlikely event in 10 games about ~17x more likely (or ~x160 if you count the differents suits of 10).
But god, that's a pretty weird serie.
I tried to reproduce it by a random generation, after 4128 trys, I decided to speed up my random generation per 10, and after 147600 more trys, I gave up.
Am I missing something? Did I make a mistake with the games? If not, I will goes into Ze Monstah's camp soon.
And I regulary talk with Ze Monstah on the forum, which mean it's one of the most valid suits possible, and I took one of the four 'purest' things you can check (ie: number of your double, number of opponent double, number of double, and streak of win/loss).